|Publication number||US7676161 B2|
|Application number||US 11/008,515|
|Publication date||Mar 9, 2010|
|Priority date||Dec 10, 2004|
|Also published as||US20060127102|
|Publication number||008515, 11008515, US 7676161 B2, US 7676161B2, US-B2-7676161, US7676161 B2, US7676161B2|
|Inventors||Kim Roberts, James Harley|
|Original Assignee||Nortel Networks Limited|
|Export Citation||BiBTeX, EndNote, RefMan|
|Patent Citations (57), Non-Patent Citations (29), Referenced by (17), Classifications (15), Legal Events (6)|
|External Links: USPTO, USPTO Assignment, Espacenet|
This is the first application filed for the present invention.
The present invention relates to optical signal transmitters for optical communications systems, and in particular to a system and methods for controlling a non-linear optical transmitter.
For the purposes of understanding the present invention, it is useful to consider a representation of the total optical E-field E(t) as a vector confined to a plane and emanating from a fixed origin, where the length of the vector gives the amplitude of the E-field at any instant (t), and the direction of the vector gives the phase of the field at any instant (t). Within this construction, we consider two basis sets. The first basis set is a Cartesian coordinate system centered on the E-field origin. In this Cartesian representation, the total E-field E(t) is decomposed along the orthogonal Real (Re) and Imaginary (Im), or, equivalently, In-phase (I) and Quadrature (Q), directions. The second basis set is a polar coordinate system, again sharing its origin with that of the E-field vector. In this polar representation, the E-field is decomposed into vector length (S) and phase angle (φ) relative to the Re-direction. These two basis sets are related by a non-linear transformation, in a manner well known in the art. In each of these representations, the time-sequence of loci of the end-point of the E-field vector may be referred to as a trajectory of the E-field.
In the optical communications space, various techniques are used to synthesize an optical communications signal for transmission. A popular technique utilizes a laser 2 coupled to an external Electrical-to-Optical (E/O) converter 4, as shown in
In the arrangement illustrated in
In addition to data encoding, it is also known to provide various analog electrical signal processing functions in order to modify the drive signals S(t). For example, U.S. Pat. No. 6,522,439 (Price et al.), U.S. Pat. No. 6,574,389 (Schemmann et al.), and U.S. Pat. No. 6,687,432 (Schemmann et al.) teach optical transmitters which compensate chromatic dispersion (or, more generally, odd order distortions) of an optical link by predistorting the drive signals. As shown in
In each of the above-noted patents, the signal distorter 12 is provided by an analog filter circuit (not shown) having a group delay characteristic selected to counteract chromatic dispersion of the link. Multiple filter circuits may be cascaded to compensate some other distortions. For example, Schemmann et al. teach that the (typically squaring response) of an optical receiver can also be precompensated at the transmitter, by means of a suitable filter circuit within the signal distorter 12.
A common characteristic among all of the above-noted predistortion techniques is that analog filter circuits are used to distort an otherwise conventionally generated (and thus conventionally formatted) analog drive signal S(t). The premise is that distorting the drive signal S(t) will suitably distort the optical signal 8 in such a way as to offset distortions due to impairments of the optical link. While this approach is satisfactory for compensating linear distortions (such as chromatic dispersion, and receiver squaring effects) it cannot compensate non-linear impairments such as SPM and four-wave mixing. Quite apart from the limitations inherent to analog filter circuits, all of which are well known, compensation of non-linear distortions is complicated by the fact that all real electro-optical devices (i.e. lasers, E/O converters etc.) exhibit a response in both phase and amplitude to changes in drive voltage (or current). This coupling of phase and amplitude responses means, for example, that any change in drive signal voltage required to produce a desired change in the optical E-field amplitude also produces a transient phase change (chirp), and vise-versa. Further complicating this situation is that the overall system response, in terms of changes in the output optical E-field (amplitude and/or phase) due to changes in drive signal voltage (or current) tends to be highly non-linear. As a result, the prior art techniques for compensating linear distortions (such as chromatic dispersion) by applying a predistortion function F[ ] to the drive signals S(t) typically results in compounding the effects of system non-linearities.
Applicant's co-pending U.S. patent applications Ser. No. 10/262,944, filed Oct. 3, 2002; Ser. No. 10/307,466 filed Dec. 2, 2002; and Ser. No. 10/405,236 filed Apr. 3, 2003, the contents of all of which are hereby incorporated herein by reference, and International Patent Application No. PCT/CA03/01044 filed Jul. 11, 2003 describe techniques for compensating both linear and non-linear impairments in an optical link by using a multi-bit digital signal path to generate the drive signals S(t). Thus, a signal processor 16 receives the input data signal x(t) as an input, and uses a compensation function C[ ] to compute successive multi-bit In-phase and Quadrature values (EI(n) and EQ(n), respectively) representing successive loci of the end-point of a desired or target optical E-field vector. A linearizer 18 then uses the multi-bit (EI(n), EQ(n)) loci to synthesize a pair of multi-bit digital drive signals VR(n) and VL(n). The digital drive signals Vx(n), in which x is an index identifying the involved branch of the signal path, are then converted into analog (RF) signals by respective high speed multi-bit Digital-to-Analog Converters (DACs) 20, which are then amplified (and possibly band-pass filtered to remove out-of-band noise) to generate the drive signals Sx(t) supplied to a complex E/O converter 22. The digital drive signals Vx(n) are computed such that the drive signals Sx(t) supplied to the complex E/O converter 22 will yield an optical E-field EO(t) at the complex E/O converter output 24 that is a high-fidelity reproduction of the target E-field computed by the signal processor 16.
In general, the signal processor 16 is capable of implementing any desired mathematical function, which means that the compensation function C[ ] can be selected to compensate any desired signal impairments, including, but not limited to, dispersion, Self-Phase Modulation (SPM), Cross-Phase Modulation (XPM), four-wave mixing and polarization dependent effects (PDEs) such as polarization dependent loss. In addition, the compensation function C[ ] can be dynamically adjusted for changes in the optical properties of the link, and component drift due to aging. The inherent flexibility of the mathematical function implemented by the signal processor 16 also implies that the signal processor 16 can be placed into a “test” mode, and used to generate (EI(n), EQ(n)) loci of a desired optical E-field vector independently (or even in the absence) of an input data signal x(t).
The linearizer 18 can also implement any desired mathematical function, and thus can perform signal format conversion (i.e. from Cartesian to polar coordinates); compensate for non-linearities in the signal path between the linearizer 18 and the output 24 of the complex E/O converter 22; and perform various scaling and clipping operations to limit dynamic range requirements of electrical components downstream of the linearizer 18 (principally the DACs 20).
The resolution of each analog drive signal Sx(t) is governed by that of the DACs 20. In general, each DAC 20 has a resolution of M-bits, where M is an integer, which yields excursions of each analog drive signal Sx(t) between 2M discrete levels. It will be noted that M=1 represents a trivial case, in which each analog drive signal Sx(t) is a bi-state signal similar to that produced by the conventional driver circuits described above with reference to
The complex E/O converter 22 will normally be provided as either a conventional dual branch MZ interferometer, or as nested MZ interferometers, as illustrated in
Multi-bit digital generation of the drive signals Sx(t) in this manner enables the optical transmitter to synthesize any desired E-field waveform at the output 24 of the complex E/O converter 22. Because the linearizer 18 synthesizes the digital drive signals Vx(n) based on a model of the target optical E-field (as opposed to the data signal being transmitted), it is possible to derive a mathematical representation of the entire data path between the signal processor 16 and the E/O converter output 24, which enables phase and amplitude of the output E-field EO(t) to be independently controlled, even with significant coupling of phase and amplitude responses of the complex E/O converter 22. This is an operational feature which is simply not possible in prior art transmitters.
An implicit limitation of this technique is that accurate synthesis of a desired optical E-field waveform at the E/O converter output 24 is contingent upon satisfying a number of criteria, including (but not necessarily limited to):
In addition to the inherent phase/amplitude response coupling and non-linearity of real electro-optical components, satisfying these criteria is complicated by the fact that each of the devices in the signal paths traversed by the drive signals Sx(t) are subject to manufacturing variations, as well as component drift due to temperature, aging and (in some cases) mechanical stress. As a result, an exact match between the two signal paths is not practicable.
A known method for dynamically controlling an E/O converter 4 of the type described above with reference to
However, because of phase/amplitude response coupling, non-linearity and frequency dependence of the complex E/O converter 22, the use of conventional (additive) dither signals and control techniques do not work satisfactorily for the case of a complex E/O converter 22 described above with reference to
Accordingly, methods and apparatus for cost-effectively controlling an optical transmitter to accurately synthesize a desired optical E-field waveform remains highly desirable.
Accordingly, an object of the present invention is to provide methods and apparatus for controlling a transmitter capable of synthesizing an arbitrary optical E-field waveform remains highly desirable.
Thus, an aspect of the present invention provides a method of synthesizing an optical signal. According to the present invention, a multi-bit digital representation of a desired optical E-field is generated. The multi-bit digital representation has a resolution of N1-bits, where N1 is an integer greater than 2. At least two analog drive signals are synthesized based on the multi-bit digital representation. Each analog drive signal exhibits excursions between 2M discrete states (i.e. has a resolution of M-bits), where M is an integer greater than 2. An electrical-to-optical (E/O) converter is driven using the analog drive signals to generate an output optical E-field at an output of the E/O converter. An error is detected between the output optical E-field and the desired complex E-field waveform, and at least one parameter adjusted so as to minimize the detected error.
A further aspect of the present invention provides a method of controlling a non-linear analog optical transmitter comprising an electrical to optical (E/O) converter driven by a signal path having a multi-bit digital stage and an analog stage having at least one branch for generating a respective analog drive signal. In accordance with the present invention, a selected component of a signal traversing the signal path is dithered using at least one respective digital dither signal. At least one artefact of the at least one dither signal is detected in an optical signal at an output of the E/O converter. At least one parameter of the transmitter is then adjusted based on the detection result.
A still further aspect of the present invention provides a method of generating a dithered M-bit digital communications signal. According to the present invention, an N1-bit signal is generated as a predetermined function of an N-bit communications signal and a dither signal, wherein a magnitude of a dither component of the N1-bit signal corresponding to the dither signal is less than a predetermined scaling factor, and wherein at least one of N and N1 is greater than M. The N1-bit signal is divided by the predetermined scaling factor to generate a scaled signal, and the scaled signal quantized.
An advantage of the present invention is that accurate synthesis of a desired E-field at the E/O converter output can be obtained independently of device calibration.
Further features and advantages of the present invention will become apparent from the following detailed description, taken in combination with the appended drawings, in which:
It will be noted that throughout the appended drawings, like features are identified by like reference numerals.
The present invention provides methods and apparatus for controlling a non-linear optical transmitter to accurately generate a desired optical E-field at the E/O converter output. Embodiments of the invention are described below, by way of example only, with reference to
For the purposes of the present invention, it is useful to consider the transmitter as comprising a high speed “signal path” between the signal processor 16 and the output 24 of the complex E/O converter 22. This signal path comprises a high speed, multi-bit digital stage 30 cascaded with an analog radio-frequency (RF) stage 32, which, in turn, drives the complex E/O converter 22. As shown in
The analog stage 32 can usefully be considered as being divided into parallel branches 34, each of which comprises a (fixed gain) low-noise amplifier 36 and a variable gain amplifier (VGA) 38 to scale the DAC output and thereby generate a respective RF drive signal Sx(t) (which will preferably be a differential drive signal pair ±Sx(t)). If desired, each branch 34 may also include a band-pass filter 40 to attenuate out-of-band noise, and a DC-blocking capacitor 42 in order to prevent DC current drain from the DAC 20. Each RF drive signal Sx(t) is supplied to a respective branch MZ interferometer 28 x of the complex E/O converter 22, so as to generate a corresponding branch optical signal Ex(t). The branch optical signals Ex(t) are combined at the E/O converter output 24 to produce the output optical signal EO(t) 8.
The high speed digital stage 30 of the signal path is preferably driven at a sample rate of at least double the expected bit rate of the input data signal x(t), in order to satisfy Nyquist's criteria for the input data signal x(t). This is primarily an operational consideration, which ensures that the output optical signal 8 will contain sufficient information to enable recovery of the input data signal x(t) at a receiver-end of the link. In principal, any sample rate may be used, although higher sample rates will be preferred. Each of the DACs 20 x is designed to provide digital-to-analog conversion at a resolution of M-bits, where (M) is greater than 2. The actual resolution chosen for the DACs is a balance between precision and cost. Increasing the number of bits resolution of the DACs 20 x improves the accuracy of synthesis of the output optical E-field EO(t), but also increases cost. In practice, a resolution of M=6 bits has been found to provide satisfactory precision without unnecessarily increasing costs.
In the embodiment of
It will be appreciated that the arrangement illustrated in
As shown in
As shown in
As will be described in greater detail below, low frequency components of the input data signal x(t) transiting the signal path can generate noise in a control loop. The feed-forward path 48 implements a decimation function 60 which approximates a time-integral of the input data signal x(t) over a predetermined period. This time integral provides information regarding the low-frequency content of the data signal x(t), and thus the noise in each control loop due to high speed data traversing the data path. This function enables the controller to estimate such low frequency components, and adjust the cost function computations accordingly.
Representative dither signals, cost functions, and control loops will now be described in greater detail with reference to
For the purposes of the present invention, a “dither signal” can be any signal having a known frequency that is inserted into the signal path, and yields detectable artefacts in the output optical signal EO(t). These artefacts may take the form of optical power modulation at a frequency corresponding to one or more harmonics of a single dither, a beat of two or more dithers, and/or functions of these, as will be described in greater detail below.
The dither signal can be composed of any of: a pure tone (i.e. a sinusoidal signal); a modulated tone; or a digital signal, which may be periodic (e.g. a clock signal), pseudo-random, or may contain data (e.g. control channel signalling), and can be inserted at any suitable point into the signal path. Typically, the dither signal frequency will be selected to avoid overlap with other dither signals (and/or their harmonics), and to avoid interference with input data x(t) traversing the signal path. Dither frequencies of 1 MHz and below are preferred. Representative dithers that are contemplated in the present invention include:
Dithers a) and b) above can be implemented by suitable control of the signal processor 16, and in particular by suitable selection of the parameters of the compensation function C[ ].
Dithers c) and d) above can be implemented in the linearizer 18. Additive and/or multiplicative variations of the digital drive signals Vx(n) can be implemented by suitable selection of parameters of the linearizer transfer function T[ ]. It is worth noting that this operation can be implemented to independently insert dithers into the Re and Im components of the output optical signal EO(t). Since the dithers are orthogonal, the resulting artefacts in the output optical signal EO(t) will also be orthogonal, and thus will not interfere. Swapping between different transfer functions can be accomplished in various ways. For example, in embodiments in which the linearizer 18 is implemented as a Random-Access Memory Look-Up Table (RAM-LUT) 62, as shown in
Dithers e) and f) are similar to conventional dithers, in that they are additive signals which vary the amplitude of the drive signals and/or bias signals in a conventional manner.
Specific dithers will be described below with reference to the control loops within which they are used. In all cases however, the dither signals share the following characteristics. Firstly, the frequency of each dither is selected so that its harmonics will not interfere with any other dither (or its harmonics), or with data. Secondly, in order to avoid corrupting the output optical E-field, the magnitude of the effect of each dither is preferably selected to be less than a least significant bit (LSB) of the DACs 20, at least during run-time.
In general, the insertion of such “sub-LSB” dithers is implemented by computing at least the digital drive signal values VR(n) and VL(n), including dithers, at a resolution of N bits, which is greater than the M-bit resolution of the DAC 20. The N-bit drive signal values VR(n) and VL(n) are then scaled, by dividing the computed value by a predetermined scaling factor, and then the scaling result quantized and clipped to an M-bit value that is supplied to the DAC input. For example, in embodiments in which each DAC 20 has an M=6 bit resolution, the digital drive signal values Vx(n) can be computed at, for example, a resolution of N=12 bits, prior to scaling, quantization, and clipping, as shown in
As may be appreciated, the scaling, quantization, and clipping operations may be implemented in various ways. For example, these operations can be implemented as part of the linearizer transfer function T[ ], in which case these steps are purely logical, and may or may not be executed as discrete processing steps, as may be seen in
In the simplified example of
It will be appreciated that
Applicant has found that, even when the sub-LSB bits are simply truncated (that is, without the ½-LSB offset), sub-LSB dithers within the computed drive signal values Vx(n) still produce detectable artefacts within the output optical signal EO(t). This is attributed to the fact that the dither signal perturbs the probability distribution of the result of the thresholding function of the quantization in direct proportion to the magnitude of the dither. This is true even for very low level dither signal magnitudes, because each excursion of the low frequency dither affects a large number (potentially thousands) of successive drive signal values Vx(n).
As mentioned above, the controller unit 44 computes a cost function value which is indicative of an error between the actual output optical signal E-field EO(t) and the desired or target E-field. However, a low cost PIN detector 54 of the feed-back path 46 only detects optical power |E(t)|2, so all phase information is lost. In addition, such a low cost PIN detector 54 will also tend to detect only the low-frequency portion of the optical signal E-field EO(t). Consequently, a direct comparison between actual and target E-fields is not possible, with a low cost, low speed PIN detector 54 of the type contemplated by the present invention. In addition, since the overall system response is dependent on many variables, such a direct comparison does not always provide useful information as to which parameter should be changed to remove any detected error.
Accordingly, the present invention provides cost functions which are indirectly indicative of features of the output optical E-field EO(t), and dependent on a parameter of the signal path. More particularly, each cost function defines an n-dimensional “control surface” which relates a set of one or more detectable artefacts of the output optical E-field EO(t) to a parameter of the signal path. The cost function value is controlled by adjusting the involved signal parameter, and is indirectly indicative of a respective feature of the output optical E-field EO(t). With this arrangement, desired features of the output optical E-field EO(t) can be obtained by progressively adjusting the parameter (e.g. in a step-wise manner) to drive the cost function to a predetermined value which corresponds with a desired feature of the output optical signal.
Representative optical signal features which can be controlled in this manner include, but are not necessarily limited to: spectral features such as carrier suppression; polarization state; and balance between the Re and Im components of the E-field EO(t).
Representative path parameters contemplated in the present invention include: the target optical E-field (via the compensation function C[ ]); the digital drive signals Vx(n) (via the linearizer transfer function T[ ]), RF stage path gain (via the VGAs 38 x), and bias points of the main and branch MZ interferometers of the complex E/O converter 22.
Preferably, cost functions are selected to be dependent upon a single parameter, so as to constrain degrees of freedom. In addition, cost functions are preferably defined in such a way as to be largely independent of device calibration. This may be accomplished through the formulation of the cost function itself and/or selection of a desired or target cost function value. For example, in some cases, the cost function can be formulated such that the desired optical E-field feature corresponds with a known value of the cost function, independently of device calibration. In other cases, the cost function can be formulated such that the desired optical E-field feature corresponds with a local maximum, minimum or zero of the cost function. The location of these points on the cost function control surface will normally be independent of device calibration, even though the actual value (in the case of maxima and minima) will not be.
In some cases, device calibration variables are known, or can be calculated, and used in computing the cost function. Computation of device calibration variables relies on the fact that insertion of the dither into the multi-bit digital stage 30 of the signal path enables high precision control over the dither signal. This precision enables a correspondingly precise calculation of at least some device calibration variables, such as, for example, the coupling efficiency of each branch MZ interferometer 28 x (as will be described in greater detail below). Knowledge of device calibration variables in this manner(whether known in advance or calculated as described above) enables a path parameter to be controlled to yield a desired feature of the output optical signal which does not correspond with any of a maximum, minimum or zero of the cost function control surface.
In the following discussion, representative control loops are described, along with their associated dithers and cost functions.
Bias Control Loops
The purpose of the bias control loops is to drive each of the nested MZ interferometers 26,28 x to respective optimum bias points, so as to achieve desired optical waveform characteristics. While various techniques are known for controlling the bias point of an individual MZ interferometer driven by a bi-state drive signal, it can be shown that these techniques will not work satisfactorily in the case of nested main and branch MZ interferometers of the type illustrated in
In accordance with the present invention, the bias control loop involves inserting a respective low frequency dither dx=Adx Cos(ωdxt) into each drive signal Vx(t); detecting artefacts of the dithers in the output optical signal; using the detected artefacts to compute one or more cost function values; and then adjusting the bias voltage values VdcR, VdcL and VdcQ to drive the cost functions to optimum values. It should be noted that the dither dx is characterized as a sinusoidal signal for convenience only. Any dither signal waveform may be used.
The dithers can be either additive or multiplicative, as desired, and may be inserted either by the linearizer, or by varying the gain of the respective RF signal path (i.e. via the VGAs). Preferably, the frequency ωdx of each dither dx is selected to avoid overlap between respective harmonics of the two dithers.
The precise cost functions used, and the selected optimum values, will depend on the desired optical waveform characteristics of the output optical signal. In the following discussion, a representative quadrature control loop is described, followed by two example bias control loops for controlling the bias point of the branch MZ interferometers 28 x. In example 1, the desired or target phase angle is known. In example 2, a desired feature of the output optical E-field is known, but the phase angles required to achieve it are not.
Quadrature Control Loop
Quadrature control involves controlling the bias point of the branch MZ interferometer 26 by adjusting the bias voltage VdcQ. In this case a respective low frequency dither dx=Adx Cos(ωdxt) is inserted into each drive signal Vx(t). Each dither dx produces artefacts in the output optical signal, which can be detected as amplitude modulation of the optical power |E(t)|2 at a frequency ωbeat=|ωdR−ωdL| corresponding to a beat signal formed by the two dithers dx. The amplitude Hbeat of the beat component can be detected using a normalized correlator 58 in the detector block 52 of the feed-back path 46.
It can be shown that, at quadrature, the beat signal amplitude Hbeat goes to a minimum value (ideally zero), independently of the bias state of either of the branch MZ interferometers 28 x. Accordingly, the beat signal amplitude Hbeat provides a useful cost function for controlling the bias voltage VdcQ, and thereby unconditionally guaranteeing quadrature. It is a simple matter to implement a stepping function that incrementally adjusts the bias voltage VdcQ to drive the beat signal amplitude Hbeat to a minimum value (e.g. Hbeat=0). Preferably, the bias voltages VdcR and VdcL are held constant during adjustment of bias voltage VdcQ.
Known Target Phase Angle.
In some cases, a target phase angle of θx of each branch MZ interferometer 28 x is known, or can be computed in advance, and it is desired to control the actual phase angles to the applicable target value. For example, a dual branch MZ interferometer can be controlled to implement amplitude modulation by driving excursions of the amplitude response between maximum and minimum transmittance, as described above with reference to
In addition to the beat signal component described above, the respective low frequency dither dx=AdxCos(ωdxt) inserted into each drive signal Vx(t) produces artefacts in the output optical signal EO(t) which can be detected as amplitude modulation of the optical power |E(t)|2 at frequencies corresponding to the first through fourth harmonics of the respective dither frequency ωdx. The amplitude of each of these harmonics can be detected using conventional normalized correlators 58 in the detector block 52 of the feed-back path 46.
Based on the detected harmonic amplitudes, the coupling efficiency of each branch MZ interferometer 28 x can be computed as either
where Hxn is the detected amplitude of the nth harmonic. With the coupling efficiency computed as above, the bias angle of the involved branch MZ interferometer 28 x can be determined by
It should be noted that this computation of the bias angle θx is entirely independent of device calibration, and therefore provides a useful cost function for controlling the bias voltages VdcR and VdcL. It is a simple matter to implement a stepping function that incrementally adjusts each one of the bias voltages VdcR and VdcL to drive the respective bias angles of the branch MZ interferometers 28 x to the desired phase angle (i.e. θx=π/2)
Unknown Target Phase Angle
In some cases, the phase angle of θx of each branch MZ interferometer 28 x is not known, or can not be computed in advance. For example, it may be desired to drive the complex E/O converter 22 to generate a carrier suppressed output optical signal EO(t). In this situation, it is desired to maximize the degree of carrier suppression, but the precise phase angles θx required to achieve this result may not be known. Here again, it is assumed that the main MZ interferometer 26 is maintained in quadrature, using, for example, the method described above.
It can be shown that, for a main MZ interferometer 26 at quadrature, suppression of the carrier is maximized when the amplitude of the first harmonics HR 1 and HL 1 (of the above-noted dithers) are minimized. Since the respective minima of the first harmonics HR 1 and HL 1 are artefacts of the optical E field, rather than the electro-optic transfer function of the E/O converter 22, this relationship is highly robust to physical device variations and the frequency dependency of the coupling efficiency. In addition, they are entirely independent of each other. Accordingly, the first harmonics HR 1 and HL 1 provide a useful cost function for controlling the bias voltages VdcR and VdcL. It is a simple matter to implement a stepping function that incrementally adjusts the bias voltages VdcR and VdcL to drive the respective first harmonics HR 1 and HL 1 to a minimum value, and thereby achieve maximum carrier suppression.
An alternative bias control loop can be implemented, utilizing the fact that, within the complex E/O converter 22, the respective branch signals ER(t) and EL(t) are combined using a signal combiner 68, as shown in
However, the signal combiner 64 also has a (normally unused) second output, which carries the vector difference of the two branch signals. This second output can be tapped and supplied to the controller unit 44 via a respective second feedback path (not shown). It will be noted that tapping this second output increases device costs due to the added waveguide, photodetector and detector block, but does not reduce the optical energy in the “main” signal transmitted through the link.
The optical signal appearing at the second output is E′(t)=ER(t)−jEL(t)ejθq, and the respective optical power |E′(t)|2 sampled by the second feedback path will be given by |E′(t)|2=ER(t)2−EL(t)2+2ER(t)EL(t)sin(θq). Those of ordinary skill in the art will recognise that this second optical power sample can be used in conjunction with the above-noted dithering techniques to isolate desired terms, and measure the phase angles of the main and branch MZ interferometers 26,28 x. For example, the bias voltage VDCQ can be driven to eliminate the mixing term 2ER(t)EL(t)sin(θq) from both |E(t)|2 and |E′(t)|2, and the remaining terms manipulated to isolate and measure the phase angles θR and θL of the branch MZ interferometers 28 x.
System Balance Control Loop
The purpose of the System Balance control loop is to ensure that the branches of the optical transmitter (i.e. between the linearizer 18 and the output 24 of the complex E/O converter 22) are balanced. In practice, this means that equal values of the digital drive signals VR(n) and VL(n) produce equal optical power levels of the two branch optical signals ER(t) and EL(t).
With the main and branch MZ interferometers 26,28 x optimally biased as described above, any residual imbalance will be due to differences in the respective gains of the signal paths traversed by the drive signals between the linearizer 18 and the complex E/O converter 22, and the coupling efficiencies ptx of the branch MZ interferometers 28 x.
The coupling efficiencies ptx of the branch MZ interferometers 28 x can by computed using the methods described above. Since these computations are based on ratios of harmonic amplitudes, they are insensitive to path gain and E/O converter bias angle. Accordingly, it is possible to remove the effect of coupling efficiency ptx differences, and thereby isolate differences in the respective path gains Gpx.
It can be shown that the ratio
is directly proportional to (ptxSdx), where Sdx is the peak amplitude of the dither dx=Adx Cos(ωdxt) received by the respective branch MZ interferometer 28 x. That is, ptxSdx=ptxGpxAdx, where Gpx is the path gain between the point of insertion of the dither signal dx and the complex E/O converter 22. For the case of a dither dx inserted upstream of the DACs 20 x (i.e. by either the linearizer 18 or the signal processor 16), Gpx is the gain of the entire RF branch between the linearizer 18 and the complex E/O converter 22. In addition, if the respective peak amplitudes AdR and AdL of the two dithers dR and dL are equal, then
which enables direct calculation of the system imbalance
from the detected first and second harmonic amplitudes Hx 1 and Hx 2. Since this computation is based on ratios of the detected harmonic amplitudes, it is highly robust to device and path variations, as well as the frequency dependence of the coupling efficiency ptx. It can also be shown that this computation is independent of the branch MZ interferometer bias angles θx. Accordingly, it provides a useful cost function for controlling the VGA gains GR and GL.
In this respect, it is useful to decompose the VGA gains GR and GL into common gain Gcom and relative gain Grel, thus GR=Gcom+Grel and GL=Gcom−Grel. Using this formulation, it is a simple matter to implement a stepping function that incrementally adjusts the relative gain Grel to drive the system imbalance
to an optimum value (in this case
and thereby achieve system balance. It can be shown that the relative gain Grel can be used to balance the branches 28 of the E/O converter 4 in this manner, independently of common gain setting, bias error, and even extinction ratio.
Common Gain Control Loop
The purpose of the Common Gain control loop is to optimize the overall system gain of the optical transmitter (i.e. between the signal processor 16 and the output 24 of the complex E/O converter 22). In practice, this means that a change in the phase and/or amplitude of the target E-field produces an equal change in the output optical E-field EO(t).
With the branches 34 x of the transmitter properly balanced and the main and branch MZ interferometers 26,28 x optimally biased as described above, any residual error between the target and output optical E-field will be due the overall system gain of the optical transmitter between the signal processor 16 and the output 24 of the complex E/O converter 22. In this case a multiplicative low frequency binary (square wave) dither d(m,ω), where m is the amplitude and ωd is the frequency, is applied to the amplitude A of the target E-field ET(t). Thus ET(t)→(1+d)Aejω
The dither d(m,ω) produces artefacts in the output optical signal EO(t), which can be detected as amplitude modulation of the optical power |E(t)|2 at the dither frequency ωd. The peak-to-peak amplitude Ad of the dither component can be detected using a normalized correlator 58 in the detector block 52 of the feed-back path 46.
It can be shown that the ratio
is directly proportional on the overall system gain. It can also be shown that, as the difference between the target and output optical E-fields goes to zero, the value of this ratio approaches a unique value (i.e.
independently of device calibration. Accordingly, it provides a useful cost function for controlling the common gain Gcom component of the VGA gains GR and GL. It is a simple matter to implement a stepping function that incrementally adjusts the common gain Gcom to drive
to the desired target value (i.e.
As mentioned above, the high speed data signal x(t) traversing the signal path appears a noise in each of the above-noted control loops. For the case of the low frequency dithers contemplated in the present application, the spectral content of the data signal x(t) lying at the extreme low-end of the frequency spectrum is of particular concern.
As shown in
In operation, the decimation function repeatedly counts the number of binary 1's received within successive time intervals. Each count value is stored in memory, which thereby produces a time sequence of values representing a filtered version of the input data signal x(t). This time sequence of values is then analyzed by the controller unit to extract low-frequency component information, for example by computing a Fast Fourier Transform (FFT). This information provides an estimate the contribution that the data signal x(t) makes to the harmonic and beat amplitudes detected by the normalized correlators 58 of the feedback path 46. This estimated contribution can then be subtracted from the detected harmonic and beat amplitudes, prior to computation of the respective cost function values used to drive each control loop.
It will be appreciated that the decimation function described above approximates a low-pass filter for extracting low-frequency components of the input data stream x(t). Those of ordinary skill in the art will recognise that, in principal, this filter function could be omitted entirely, and the input data stream x(t) evaluated directly to extract low frequency components. However, in cases where the input data stream x(t) has a data rate of more than a few Giga-bits per second, the necessary evaluation (i.e. FFT computation) demands an extremely fast (and thus expensive) processor.
In the foregoing description, each dither signal has a respective frequency, which enables the detector to isolate corresponding signal components in the output optical signal EO. As will be appreciated, successful operation of the detector requires that the dither frequencies are selected to avoid interference between the dither signals and their respective harmonics. In general, this can be accomplished by selecting the dither frequencies such that no frequency corresponds to an harmonic of any other dither signal. In the case of symmetrical square-wave dither signals, only the odd harmonics need to be taken into account.
The embodiment(s) of the invention described above is (are) intended to be exemplary only. The scope of the invention is therefore intended to be limited solely by the scope of the appended claims.
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|U.S. Classification||398/194, 398/192|
|Cooperative Classification||H04B10/5055, H04B10/5053, H04B10/50575, H04B10/505, H04B10/58, H04B10/50572|
|European Classification||H04B10/5053, H04B10/505, H04B10/50575, H04B10/50572, H04B10/58, H04B10/5055|
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